A pyramid has a base area of 44 cm² and a height of 12.6 cm.


What is the volume of the pyramid?


Enter your answer as a decimal.

Verified Answer :

Answer:

=184.8 cm³


Step-by-step explanation:

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\(Volume\; of \; the \; \bold {Pyramid} = \bold{184.8 \; cm^3}\)

Pyramids have been a symbol of great architecture inventions of the mankind. Egyptian People were the first once to design pyramids on a very large level.

Let a be the Side of Area of base of Pyramid . The base of a pyramid is a square shaped quadrilateral

The Volume of the Pyramid with base area \(A\)  and height \(h\) is given by the equation (1)

\(\rm Volume \; of \; the \; Pyramid = (1/3) A h....(1) \\A = a^2 \\a = One\; Side \; of\; the\; base\)

A =  \(a^2 =\) 44 \(cm^2\)

h = \(12.6\; cm\)

Putting these values in equation (1) we get

\(Volume\; of \; the \; Pyramid = (1/3) \times44 \times 12.6\)

\(Volume\; of \; the \; Pyramid = \bold {184.8 \; cm^3}\)

For more information please refer to the link below

https://brainly.com/question/17615619